| Literature DB >> 29748598 |
Dongwha Sohn1,2, Katie Shpanskaya3, Joseph E Lucas4, Jeffrey R Petrella5, Andrew J Saykin6, Rudolph E Tanzi7, Nagiza F Samatova1,2, P Murali Doraiswamy8.
Abstract
Sex differences in Alzheimer's disease (AD) biology and progression are not yet fully characterized. The goal of this study is to examine the effect of sex on cognitive progression in subjects with high likelihood of mild cognitive impairment (MCI) due to Alzheimer's and followed up to 10 years in the Alzheimer's Disease Neuroimaging Initiative (ADNI). Cerebrospinal fluid total-tau and amyloid-beta (Aβ42) ratio values were used to sub-classify 559 MCI subjects (216 females, 343 males) as having "high" or "low" likelihood for MCI due to Alzheimer's. Data were analyzed using mixed-effects models incorporating all follow-ups. The worsening from baseline in Alzheimer's Disease Assessment Scale-Cognitive score (mean, SD) (9 ± 12) in subjects with high likelihood of MCI due to Alzheimer's was markedly greater than that in subjects with low likelihood (1 ± 6, p < 0.0001). Among MCI due to AD subjects, the mean worsening in cognitive score was significantly greater in females (11.58 ± 14) than in males (6.87 ± 11, p = 0.006). Our findings highlight the need to further investigate these findings in other populations and develop sex specific timelines for Alzheimer's disease progression.Entities:
Mesh:
Year: 2018 PMID: 29748598 PMCID: PMC5945611 DOI: 10.1038/s41598-018-25377-w
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Baseline Demographic and Clinical Characteristics by Sex of Subjects.
| ADNI MCI | All | Female | Male | p-value |
|---|---|---|---|---|
| No. subjects | 559 | 216 | 343 | |
| Age (years) | 74.0/7.5 | 72.8/7.6 | 74.8/7.4 |
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| Education (years) | 15.9/2.9 | 15.4/2.8 | 16.2/3.0 |
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| MMSE | 27.2/1.8 | 27.1/1.8 | 27.2/1.8 | 0.492 |
| ADAS-Cog11 | 11.5/4.6 | 11.2/4.8 | 11.7/4.4 | 0.158 |
| 54 | 58 | 52 | 0.196 | |
| MCI due to AD – high likelihood (%) | 69.5 | 73.0 | 67.3 | |
| Follow-up Duration (months) | 43.8/29.6* | 42.4/27.3* | 44.8/30.9* | 0.351 |
| Total hippocampal volume (mm3) | 5901.1/ 1079.3 (n = 443) | 5678.9/1073.5 (n = 168) | 6036.9/ 1062.0 (n = 275) |
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| No. subjects | 244 | 100 | 144 | |
| Age (years) | 73.6/7.3 | 71.3/7.2 | 75.1/6.9 |
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| Education (years) | 16.1/2.8 | 15.5/2.8 | 16.5/2.8 |
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| MMSE | 27.0/1.8 | 26.9/1.8 | 27.0/1.9 | 0.663 |
| ADAS-Cog11 | 12.6/4.9 | 12.3/4.9 | 12.8/4.8 | 0.511 |
| APOE ε4 carrier (%) | 70 | 76 | 65 | 0.098 |
| Follow-up Duration (months) | 40.4/24.8 | 38.7/22.9 | 39.7/27.0 | 0.770 |
| Total hippocampal volume (mm3) | 5773.4/1006.0 (n = 184) | 5622.2/1011.4 (n = 77) | 5882.2/992.6 (n = 107) | 0.084 |
ANOVA (Analysis of variance) assessed differences in age, education year, follow-up duration and ANCOVA (Analysis of covariance) assessed sex-differences in baseline MMSE and ADAS-Cog11 scores adjusting for age, years of education. Data are expressed as mean/standard deviation, as appropriate. Bold p-values are statistically significant. Abbreviations: AD (Alzheimer’s disease), MCI (mild cognitive impairment), ADAS-Cog11 (Alzheimer’s disease assessment scale- cognitive subscale), MMSE (mini- mental state examination), and APOE ε4 (apolipoprotein ε4 allele). Follow-up duration is calculated based on ADAS-Cog 11 measurement. CSF t-tau/Aβ42 ratio cut-offs were used to classify subjects as having “high” likelihood of meeting criteria for “MCI due to AD”. See text for details.
Effect of Sex and APOE ε4 on longitudinal change in ADAS-Cog11 of MCI subjects.
| Term | Coefficient | Standard error | t-value | p-value |
|---|---|---|---|---|
| Intercept | 3.544899 | 0.06782345 | 52.26658 |
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| Sex effect | 0.255545 | 0.08529762 | 2.99592 |
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| 0.308539 | 0.08876979 | 3.47572 |
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| 0.568898 | 0.13237472 | 4.29763 |
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| Baseline rate | 0.012660 | 0.00181201 | 6.98689 |
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| Baseline curvature | 0.000099 | 0.00001834 | 5.39852 |
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| Age effect | 0.011337 | 0.00560956 | 2.02101 |
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| Education effect | 0.016933 | 0.01428969 | 1.18500 | 0.237 |
| Baseline cognition effect | 0.166261 | 0.00932751 | 17.82485 |
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| Female effect on slope | 0.006905 | 0.00231191 | 2.98663 |
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| Female effect on curvature | 0.000006 | 0.00002605 | 0.24503 | 0.807 |
| 0.010323 | 0.00238571 | 4.32693 |
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| 0.018991 | 0.00362755 | 5.23525 |
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| 0.000071 | 0.00002589 | 2.76107 |
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| 0.000115 | 0.00004004 | 2.87349 |
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| Education effect on slope | 0.000780 | 0.00038381 | 2.03293 |
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| Age effect on slope | 0.000142 | 0.00015109 | 0.94080 | 0.347 |
| Baseline cognition effect on slope | 0.001074 | 0.00025382 | 4.23056 |
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Baseline cognition indicates ADAS-Cog 11. Bold p-values are statistically significant. Abbreviations: MCI (mild cognitive impairment), ADAS-Cog11 (Alzheimer’s disease assessment scale- cognitive subscale), and APOE ε4 (apolipoprotein ε4 allele). In this model, the follow-up time (month) was centered with the median follow-up time (36 months) and covariates were centered i.e. a 75 years old APOE ε4- male with 16 years of education and an ADAS-Cog11 of 11. Table depicts that the effect of sex on ADAS-Cog11 change was significant with females declining faster than males. Education and baseline cognition also had significant effects. The intercept is a term to get the correct estimate of the outcome when time = 0. The baseline rate is the reference population rate of change in the outcome starting at time zero, and the baseline curvature is the “acceleration” of that rate of change at time zero. The upper half of the table shows the effect of specific variables on ADAS-Cog11 and the bottom half shows their effects on ADAS-Cog11 slope and curvature.
Effect of Sex and CSF Aβ42 on longitudinal change in ADAS-Cog11 of MCI subjects.
| Term | Coefficient | Standard error | t-value | p-value |
|---|---|---|---|---|
| Intercept | 3.877795 | 0.06891898 | 56.26600 |
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| Sex effect | 0.223058 | 0.10668516 | 2.09081 |
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| Aβ42 effect | −0.007031 | 0.00100517 | −6.99508 |
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| Baseline rate | 0.023720 | 0.00184203 | 12.87688 |
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| Baseline curvature | 0.000177 | 0.00002078 | 8.52360 |
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| Age effect | 0.002999 | 0.00680578 | 0.44068 | 0.660 |
| Education effect | 0.000530 | 0.01816607 | 0.02918 | 0.977 |
| Baseline cognition effect | 0.139866 | 0.01143890 | 12.22720 |
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| Female effect on slope | 0.006420 | 0.00290663 | 2.20866 |
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| Female effect on curvature | −0.000006 | 0.00003607 | −0.15359 | 0.878 |
| Baseline Aβ42 effect on slope | −0.000216 | 0.00002632 | −8.21396 |
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| Baseline Aβ42 effect on curvature | −0.000001 | 0.00000028 | −3.52631 |
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| Education effect on slope | 0.000301 | 0.00048418 | 0.62259 | 0.534 |
| Age effect on slope | −0.000006 | 0.00018281 | −0.03192 | 0.975 |
| Baseline cognition effect on slope | 0.000378 | 0.00030937 | 1.22315 | 0.221 |
Baseline cognition indicates ADAS-Cog 11. Bold p-values are statistically significant. Abbreviations: MCI (mild cognitive impairment), ADAS-Cog11 (Alzheimer’s disease assessment scale- cognitive subscale), and Aβ42 (amyloid-beta1–42). In this model, the follow-up time (month) was centered with the median follow-up time (36 months) and covariates were centered i.e. a 75 years old with 16 years of education, ADAS-Cog11 of 11, and Aβ42 of 147. Table depicts that the effect of sex on ADAS-Cog11 slope was significant with females declining faster than males. Baseline Aβ42 also had a significant effect on both slope and curvature. Age and education did not have significant effects on slope. The intercept is a term to get the correct estimate of the outcome when time = 0. The baseline rate is the reference population rate of change in the outcome starting at time zero, and the baseline curvature is the “acceleration” of that rate of change at time zero. The upper half of the table shows the effect of specific variables on ADAS-Cog11 and the bottom half shows their effects on ADAS-Cog11 slope and curvature.
Figure 1ADAS-Cog11 change in subjects with high or low probability of MCI due to AD. Y-axis depicts the mean (SE) change from baseline in ADAS-Cog11 of MCI subjects by sex. X-axis depicts the grouping by CSF t-tau/Aβ42 ratio into “high” or “low” likelihood of having MCI due to AD. MCI due to AD high probability subjects had greater change than those with low probability. Among subjects with high probability of MCI due to AD, females showed greater change than males. Data comprises pooled MCI subjects from ADNI-1 and ADNI-2.
Figure 2ADAS-Cog11 Slopes in subjects with high or low probability of MCI due to AD. X-axis depicts maximum duration of follow up. Y-axis depicts ADAS-Cog11 scores. MCI subjects have been grouped using CSF t-tau/Aβ42 ratio as having “high” or “low” probability of MCI due to AD. Slopes and confidence intervals are derived from a simple quadratic model (polynomial regression) by sex over time without any other covariates. Data comprises pooled MCI subjects from ADNI-1 and ADNI-2. Female subjects with high probability of MCI due to AD showed greater decline than the other groups.
Effects of Sex on ADAS-Cog11 change in MCI due to AD – high likelihood.
| Term | Coefficient | Standard error | t-value | p-value |
|---|---|---|---|---|
| Intercept | 3.964566 | 0.09028821 | 43.91011 |
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| Sex effect | 0.384134 | 0.14181187 | 2.70876 |
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| Baseline rate | 0.026903 | 0.00255143 | 10.54425 |
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| Baseline on curvature | 0.000196 | 0.00002650 | 7.41382 |
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| Age effect | 0.005377 | 0.00955933 | 0.56247 | 0.574 |
| Education effect | 0.026654 | 0.02443509 | 1.09082 | 0.277 |
| Baseline cognition effect | 0.131962 | 0.01403214 | 9.40425 |
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| Female effect on slope | 0.009472 | 0.00410204 | 2.30907 |
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| Female effect on curvature | −0.000003 | 0.00004764 | −0.07276 | 0.942 |
| Education effect on slope | 0.000881 | 0.00068796 | 1.28007 | 0.201 |
| Age effect on slope | −0.000066 | 0.00026925 | −0.24662 | 0.805 |
| Baseline cognition effect on slope | 0.000246 | 0.00039833 | 0.61665 | 0.538 |
CSF t-tau/Aβ42 ratio was used to identify subjects with MCI due to AD – high likelihood. Baseline cognition indicates ADAS-Cog 11. Bold p-values are statistically significant. Abbreviations: MCI (mild cognitive impairment), ADAS-Cog11 (Alzheimer’s disease assessment scale- cognitive subscale). In this model, the follow-up time (month) was centered with the median follow-up time (36 months) and covariates were centered i.e. a 75 years old with 16 years of education and an ADAS-Cog11 of 11. The effect of sex was significant with females declining faster than males. The intercept is a term to get the correct estimate of the outcome when time = 0. The baseline rate is the reference population rate of change in the outcome starting at time zero, and the baseline curvature is the “acceleration” of that rate of change at time zero. The upper half of the table shows the effect of specific variables on ADAS-Cog11 and the bottom half shows their effects on ADAS-Cog11 slope and curvature.
Effects of Sex on ADAS-Cog11 change in MCI APOE ε4 carriers.
| Term | Coefficient | Standard error | t-value | p-value |
|---|---|---|---|---|
| Intercept | 3.922808 | 0.07839959 | 50.03608 |
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| Sex effect | 0.330213 | 0.12658675 | 2.60859 |
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| Baseline rate | 0.025747 | 0.00213309 | 12.07038 |
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| Baseline on curvature | 0.000199 | 0.00002031 | 9.79324 |
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| Age effect | 0.017849 | 0.00888039 | 2.00998 |
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| Education effect | 0.034823 | 0.02094617 | 1.66248 | 0.098 |
| Baseline cognition effect | 0.155364 | 0.01336529 | 11.62443 |
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| Female effect on slope | 0.006926 | 0.00353623 | 1.95851 |
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| Female effect on curvature | −0.000029 | 0.00003745 | −0.78379 | 0.433 |
| Education effect on slope | 0.001089 | 0.00057509 | 1.89437 | 0.058 |
| Age effect on slope | 0.000240 | 0.00024422 | 0.98105 | 0.327 |
| Baseline cognition effect on slope | 0.001011 | 0.00037038 | 2.72871 |
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Baseline cognition indicates ADAS-Cog 11. Bold p-values are statistically significant. Abbreviations: MCI (mild cognitive impairment), ADAS-Cog11 (Alzheimer’s disease assessment scale- cognitive subscale). In this model, the follow-up time (month) was centered with the median follow-up time (36 months) and covariates were centered i.e. a 75 years old with 16 years of education and an ADAS-Cog11 of 11. The effect of sex on ADAS-Cog11 slope was near significant. The intercept is a term to get the correct estimate of the outcome when time = 0. The baseline rate is the reference population rate of change in the outcome starting at time zero, and the baseline curvature is the “acceleration” of that rate of change at time zero. The upper half of the table shows the effect of specific variables on ADAS-Cog11 and the bottom half shows their effects on ADAS-Cog11 slope and curvature.